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Paper Models of Polyhedra<br />

Gijs Korthals Altes<br />

Polyhedra are beautiful 3-D geometrical figures that have fascinated philosophers,<br />

mathematicians and artists for millennia


Copyrights © 1998-2001 Gijs.Korthals Altes All rights reserved .<br />

It's permitted to make copies for non-commercial purposes only<br />

email: gijs@korthals.altes.net


Paper Models of Polyhedra<br />

Platonic Solids<br />

Dodecahedron<br />

Cube and Tetrahedron<br />

Octahedron<br />

Icosahedron<br />

Archimedean Solids<br />

Cuboctahedron<br />

Icosidodecahedron<br />

Truncated Tetrahedron<br />

Truncated Octahedron<br />

Truncated Cube<br />

Truncated Icosahedron (soccer ball)<br />

Truncated dodecahedron<br />

Rhombicuboctahedron<br />

Truncated Cuboctahedron<br />

Rhombicosidodecahedron<br />

Truncated Icosidodecahedron<br />

Snub Cube<br />

Snub Dodecahedron<br />

Kepler-Poinsot Polyhedra<br />

Great Stellated Dodecahedron<br />

Small Stellated Dodecahedron<br />

Great Icosahedron<br />

Great Dodecahedron<br />

Other Uniform Polyhedra<br />

Tetrahemihexahedron<br />

Octahemioctahedron<br />

Cubohemioctahedron<br />

Small Rhombihexahedron<br />

Small Rhombidodecahedron<br />

S mall Dodecahemiododecahedron<br />

Small Ditrigonal Icosidodecahedron<br />

Great Dodecahedron<br />

Compounds<br />

Stella Octangula<br />

Compound of Cube and Octahedron<br />

Compound of Dodecahedron and Icosahedron<br />

Compound of Two Cubes<br />

Compound of Three Cubes<br />

Compound of Five Cubes<br />

Compound of Five Octahedra<br />

Compound of Five Tetrahedra<br />

Compound of Truncated Icosahedron and Pentakisdodecahedron


Other Polyhedra<br />

Pentagonal Hexecontahedron<br />

Pentagonalconsitetrahedron<br />

Pyramid<br />

Pentagonal Pyramid<br />

Decahedron<br />

Rhombic Dodecahedron<br />

Great Rhombihexacron<br />

Pentagonal Dipyramid<br />

Pentakisdodecahedron<br />

Small Triakisoctahedron<br />

Small Triambic Icosahedron<br />

Polyhedra Made of Isosceles Triangles<br />

Third Stellation of the Icosahedron<br />

Sixth Stellation of the Icosahedron<br />

Seventh Stellation of the Icosahedron<br />

Eighth Stellation of the Icosahedron<br />

Ninth Stellation of the Icosahedron<br />

Final Stellation of the Icosahedron<br />

Prism and Antiprism<br />

Triangular Prism<br />

Pentagonal Prism<br />

Pe ntagonal Antiprism<br />

Triangular Prism<br />

Octagonal Prism<br />

Octagonal Antiprism<br />

Pentagrammic Prism<br />

Pentagrammic Antiprism<br />

Hexagrammic Prism<br />

Hexagrammic Antiprism<br />

Twisted Rectangular Prism<br />

Kaleidocycles<br />

Hexagonal Kaleidocycle<br />

Octagonal Kaleidocycle<br />

Decagonal Kaleidocycle<br />

Other Paper Models<br />

Cylinder<br />

Tapered Cylinder<br />

Cone<br />

Special Cones<br />

"Matryoska house"<br />

"Matryoska house" 50%<br />

Globe<br />

Chevaux-de-frise


1<br />

Dodecahedron<br />

3<br />

7<br />

5<br />

11<br />

9.<br />

2<br />

12<br />

4<br />

10<br />

6.<br />

8


Dodecahedron


Dodecahedron


Cube<br />

Tetrahedron


4<br />

Cube<br />

5 1 2 6<br />

3<br />

4<br />

3<br />

Tetrahedron<br />

2<br />

1


Octahedron


Icosahedron


Cuboctahedron


Icosidodecahedron


Truncated Tetrahedron


Truncated Octahedron


Truncated Cube


Truncated icosahedron


Truncated dodecahedron


Rhombicuboctahedron


Truncated cuboctahedron


Rombicosidodecahedron


Truncated Icosidodecahedron


Snub cube


Snub cube<br />

Right-handed


Snub dodecahedron


Snub dodecahedron<br />

Right-handed


Small Stellated Dodecahedron<br />

On this page a model out<br />

of one piece On the next pages<br />

a model out of six pieces.<br />

Fold the long lines backwards<br />

fold the short lines forwards


1<br />

2


3<br />

4


5<br />

6


Octahemioctahedron<br />

8<br />

type 1<br />

type 2<br />

7<br />

13<br />

11<br />

5<br />

12<br />

6<br />

2<br />

10<br />

1<br />

3 4<br />

14<br />

13


Cubohemioctahedron


Small Rhombidodecahedron<br />

(small version)<br />

Fold the dotted lines forwards<br />

Fold the other lines


Small Rhombidodecahedron<br />

(large version)<br />

Fold the dotted lines forwards<br />

Fold the other lines<br />

A<br />

B<br />

F<br />

C<br />

E<br />

D


B<br />

A


C<br />

A


D<br />

A


E<br />

A


F<br />

A


Small dodecahemiododecahedron<br />

Folds the lines between the<br />

triangles forwards. Folds the<br />

other lines backwards.


Great Stellated Dodecahedron<br />

made out of one piece of <strong>paper</strong>.<br />

Cut the lines between the long<br />

and the short sides of the triangles.<br />

Fold the long lines backwards and<br />

fold the short lines forwards.


Great Stellated Dodecahedron<br />

made out of two pieces of <strong>paper</strong>.<br />

Cut the lines between the long<br />

and the short sides of the triangles.<br />

Fold the long lines backwards and<br />

fold the short lines forwards.<br />

This is piece one. On the next page<br />

is piece two.<br />

1


Great Stellated Dodecahedron<br />

made out of five pieces of <strong>paper</strong>.<br />

Cut the lines between the long<br />

and the short sides of the triangles.<br />

Fold the long lines backwards and<br />

fold the short lines forwards.<br />

N= Next part P= Previous part<br />

N<br />

P


Great Stellated Dodecahedron<br />

made out of five pieces of <strong>paper</strong>.<br />

Cut the lines between the long<br />

and the short sides of the triangles.<br />

Fold the long lines backwards and<br />

fold the short lines forwards.<br />

N= Next part P= Previous part<br />

N<br />

P


Great Stellated Dodecahedron<br />

made out of five pieces of <strong>paper</strong>.<br />

Cut the lines between the long<br />

and the short sides of the triangles.<br />

Fold the long lines backwards and<br />

fold the short lines forwards.<br />

N= Next part P= Previous part<br />

N<br />

P


Great Stellated Dodecahedron<br />

made out of five pieces of <strong>paper</strong>.<br />

Cut the lines between the long<br />

and the short sides of the triangles.<br />

Fold the long lines backwards and<br />

fold the short lines forwards.<br />

N= Next part P= Previous part<br />

N<br />

P


Great Stellated Dodecahedron<br />

made out of five pieces of <strong>paper</strong>.<br />

Cut the lines between the long<br />

and the short sides of the triangles.<br />

Fold the long lines backwards and<br />

fold the short lines forwards.<br />

N= Next part P= Previous part<br />

N<br />

P


Pentagonale hexacontahedron


2<br />

1


4<br />

3


6<br />

5


8<br />

7


10<br />

9


Pentagonallconssitetrahedron


Stella Octangula<br />

Type 1<br />

Type 2<br />

Fold lines of type 1<br />

backwards<br />

Fold lines of type 2<br />

forwards


Fold the lines<br />

with a rightangle<br />

backwards<br />

fold the other<br />

lines forwards<br />

Compound of two<br />

Cubes


Compound of Three Cubes<br />

(Small version)<br />

Fold the dotted liines forwards<br />

Fold the other lines backwards


Compound of Three Cubes<br />

(Small version)<br />

Fold the dotted liines forwards<br />

Fold the other lines backwards<br />

D<br />

A<br />

C<br />

C<br />

E<br />

E<br />

B<br />

F<br />

G<br />

G


B<br />

A<br />

C<br />

A<br />

A


D<br />

A<br />

E<br />

A<br />

A


F<br />

A<br />

A<br />

A<br />

G


On this page a compound of five cubes<br />

made of one piece of <strong>paper</strong>.<br />

On the next pages a compound of five<br />

cubes made of 7 pieces of <strong>paper</strong>


Instructions:<br />

Cut and fold the piece(s) of <strong>paper</strong>.<br />

Glue the part without tabs around it last.<br />

This is the top part of piece F. This one<br />

opposites the center part of piece A.<br />

Below an example of a part<br />

Fold forwards<br />

Fold backwards


B<br />

B<br />

A<br />

G<br />

C<br />

G<br />

C<br />

D<br />

D<br />

F<br />

F<br />

E<br />

E


B<br />

A<br />

A


C<br />

A<br />

A<br />

D<br />

A<br />

A


E<br />

A<br />

A<br />

F<br />

A<br />

A


G<br />

A<br />

A


Compound of five Octahedra<br />

If you use <strong>paper</strong> in five different colors<br />

each octahedron has a different color<br />

Color 1<br />

A<br />

D<br />

H<br />

G<br />

E<br />

R<br />

C<br />

I<br />

B<br />

U<br />

M<br />

d<br />

P<br />

F<br />

N<br />

O<br />

Y<br />

Q<br />

L<br />

c<br />

W<br />

K<br />

a<br />

T<br />

J<br />

S<br />

X<br />

Z<br />

V<br />

b


Compound of five Octahedra<br />

Color 2<br />

B<br />

F<br />

K<br />

J<br />

G<br />

W<br />

A<br />

D<br />

C<br />

L<br />

N<br />

O<br />

Q<br />

S<br />

E<br />

R<br />

d<br />

c<br />

M<br />

P<br />

U<br />

T<br />

Z<br />

Y<br />

V<br />

X<br />

H<br />

b<br />

I<br />

a


Compound of five Octahedra<br />

Color 3<br />

C<br />

I<br />

L<br />

D<br />

J<br />

K<br />

B<br />

M<br />

A<br />

Y<br />

O<br />

P<br />

R<br />

Q<br />

F<br />

S<br />

N<br />

G<br />

E<br />

H<br />

V<br />

W<br />

X<br />

b<br />

a<br />

Z<br />

T<br />

d<br />

U<br />

c


Compound of five Octahedra<br />

Color 4<br />

D<br />

K<br />

F<br />

O<br />

L<br />

P<br />

A<br />

B<br />

E<br />

G<br />

I<br />

H<br />

S<br />

R<br />

U<br />

Q<br />

C<br />

T<br />

J<br />

a<br />

X<br />

Z<br />

d<br />

b<br />

Y<br />

c<br />

V<br />

M<br />

W<br />

N


Compound of five Octahedra<br />

Color 5<br />

E<br />

N<br />

G<br />

R<br />

O<br />

H<br />

D<br />

F<br />

A<br />

B<br />

J<br />

C<br />

T<br />

V<br />

I<br />

U<br />

K<br />

a<br />

W<br />

S<br />

Y<br />

X<br />

c<br />

d<br />

Z<br />

b<br />

L<br />

P<br />

M<br />

Q


Pyramids


Pentagonal pyramid


Decahedron


Rhombic Dodecahedron


Great Rhombihexacron<br />

X<br />

X<br />

X<br />

X<br />

Fold the short lines forwards<br />

Fold the long lines backwards


Pentagonal Dipyramid


Pentakisdodecahedron<br />

X<br />

X<br />

X<br />

X


‘Dodecahedron’<br />

A convex dodecahedron<br />

(not a platonic solid)<br />

constructed of 12<br />

isosceles triangles


Hexakaidecahedron


‘Icosahedron’<br />

A convex icosahedron<br />

(not a platonic solid)<br />

constructed of 20<br />

isosceles triangles


Icositetrahedron


Icosioctahedron


Tricontidihedron


Tricontihexahedron


Tetracontahedron


Hecatohedron


Third Stallation of the Icosahedron<br />

Fold the dotted lines forwards<br />

Fold the other lines backwards<br />

X<br />

X<br />

X<br />

X


Third Stallation of the Icosahedron<br />

Fold the dotted lines forwards<br />

Fold the other lines backwards<br />

X<br />

X<br />

X<br />

X


Sixth Stallation of the Icosahedron<br />

(small version)<br />

Fold the dotted lines forwards<br />

Fold the other lines backwards<br />

First glue part A<br />

Glue the parts A-M on A<br />

Part A:<br />

X<br />

X<br />

X<br />

X


Parts B-M


Sixth Stallation of the Icosahedron<br />

(large version)<br />

First glue the parts A until F<br />

Glue the 12 other parts on the ABCDEF<br />

C<br />

D<br />

B<br />

E<br />

A<br />

F


Sixth Stallation of the Icosahedron<br />

(large version)<br />

B<br />

A


Sixth Stallation of the Icosahedron<br />

(large version)<br />

C<br />

A


Sixth Stallation of the Icosahedron<br />

(large version)<br />

D<br />

A


Sixth Stallation of the Icosahedron<br />

(large version)<br />

E<br />

A


Sixth Stallation of the Icosahedron<br />

(large version)<br />

A<br />

F


Sixth Stallation of the Icosahedron<br />

(large)


Sixth Stallation of the Icosahedron<br />

(large)


Sixth Stallation of the Icosahedron<br />

(large)


Sixth Stallation of the Icosahedron<br />

(large)


Sixth Stallation of the Icosahedron<br />

(large)


Sixth Stallation of the Icosahedron<br />

(large)


Seventh Stellation of the Icosahedron<br />

A<br />

D<br />

B<br />

B<br />

D<br />

C<br />

C<br />

B<br />

G<br />

A<br />

A<br />

G<br />

F<br />

F<br />

C<br />

I<br />

A<br />

A<br />

I<br />

H<br />

H


Seventh Stellation of the Icosahedron<br />

D<br />

E<br />

A<br />

A<br />

E<br />

J<br />

J<br />

E<br />

F<br />

D<br />

D<br />

F<br />

L<br />

L<br />

F<br />

B<br />

E<br />

E<br />

B<br />

N<br />

N


Seventh Stellation of the Icosahedron<br />

G<br />

H<br />

B<br />

B<br />

H<br />

O<br />

O<br />

H<br />

C<br />

G<br />

G<br />

C<br />

Q<br />

Q<br />

I<br />

J<br />

C<br />

C<br />

J<br />

R<br />

R


Seventh Stellation of the Icosahedron<br />

J<br />

D<br />

I<br />

I<br />

D<br />

K<br />

K<br />

K<br />

L<br />

J<br />

J<br />

L<br />

S<br />

S<br />

L<br />

E<br />

K<br />

K<br />

E<br />

M<br />

M


Seventh Stellation of the Icosahedron<br />

M<br />

N<br />

L<br />

L<br />

N<br />

T<br />

T<br />

N<br />

M<br />

O<br />

O<br />

M<br />

F<br />

F<br />

O<br />

G<br />

N<br />

N<br />

G<br />

P<br />

P


Seventh Stellation of the Icosahedron<br />

P<br />

Q<br />

O<br />

O<br />

Q<br />

T<br />

T<br />

Q<br />

H<br />

P<br />

P<br />

H<br />

R<br />

R<br />

R<br />

I<br />

Q<br />

Q<br />

I<br />

S<br />

S


Seventh Stellation of the Icosahedron<br />

S<br />

K<br />

R<br />

R<br />

K<br />

T<br />

T<br />

T<br />

P<br />

M<br />

M<br />

P<br />

S<br />

S


Eighth Stellation of the Icosahedron<br />

(Large version)<br />

Lold dotted lines forwards<br />

Fold other lines backwards<br />

B<br />

B<br />

C<br />

C<br />

D<br />

A<br />

D<br />

E<br />

E<br />

F<br />

F


Eighth Stellation of the Icosahedron<br />

(Large version)<br />

Lold dotted lines forwards<br />

Fold other lines backwards<br />

B<br />

A<br />

A


Eighth Stellation of the Icosahedron<br />

(Large version)<br />

Lold dotted lines forwards<br />

Fold other lines backwards<br />

C<br />

A<br />

A


Eighth Stellation of the Icosahedron<br />

(Large version)<br />

Lold dotted lines forwards<br />

Fold other lines backwards<br />

D<br />

A<br />

A


Eighth Stellation of the Icosahedron<br />

(Large version)<br />

Lold dotted lines forwards<br />

Fold other lines backwards<br />

E<br />

A<br />

A


Eighth Stellation of the Icosahedron<br />

(Large version)<br />

Lold dotted lines forwards<br />

Fold other lines backwards<br />

A<br />

A<br />

F


Ninth Stellation of the Icosahedron<br />

Fold the dotted lines forwards<br />

Fold the other lines backwards<br />

C<br />

F<br />

B<br />

A<br />

B<br />

A<br />

A<br />

F<br />

F<br />

B<br />

C<br />

C<br />

E<br />

G<br />

E<br />

G<br />

D<br />

D<br />

C<br />

K<br />

K<br />

F<br />

B<br />

C<br />

A<br />

A<br />

A<br />

A<br />

C<br />

D<br />

D<br />

E<br />

D<br />

E<br />

H<br />

I<br />

H<br />

I<br />

G<br />

G<br />

B<br />

H<br />

H<br />

C<br />

D<br />

E<br />

A<br />

A<br />

E<br />

A<br />

F<br />

A<br />

F<br />

B<br />

F<br />

B<br />

J<br />

K<br />

J<br />

K<br />

I<br />

I<br />

D<br />

J<br />

J<br />

E


K<br />

I<br />

G<br />

L<br />

J<br />

H<br />

B<br />

B<br />

C<br />

C<br />

H<br />

H<br />

L<br />

L<br />

K<br />

K<br />

G<br />

G<br />

C<br />

C<br />

D<br />

D<br />

I<br />

I<br />

L<br />

L<br />

D<br />

D<br />

E<br />

E<br />

J<br />

J<br />

L<br />

H<br />

H<br />

K<br />

K<br />

L<br />

L<br />

I<br />

I<br />

E<br />

E<br />

F<br />

F<br />

B<br />

B<br />

F<br />

F<br />

J<br />

J<br />

L<br />

L<br />

G<br />

G<br />

G<br />

G<br />

H<br />

H<br />

I<br />

I<br />

J<br />

J<br />

K<br />

K<br />

L


Final Stellation of the icosahedron<br />

Fold the dotted lines forwards<br />

Fold the other lines backwards<br />

A<br />

B<br />

C<br />

F<br />

D<br />

E


Final Stellation of the icosahedron<br />

Fold the dotted lines forwards<br />

Fold the other lines backwards<br />

B<br />

A<br />

F<br />

C<br />

K<br />

G


Final Stellation of the icosahedron<br />

Fold the dotted lines forwards<br />

Fold the other lines backwards<br />

C<br />

A<br />

B<br />

D<br />

G<br />

H


Final Stellation of the icosahedron<br />

Fold the dotted lines forwards<br />

Fold the other lines backwards<br />

D<br />

A<br />

C<br />

E<br />

H<br />

I


Final Stellation of the icosahedron<br />

Fold the dotted lines forwards<br />

Fold the other lines backwards<br />

E<br />

A<br />

D<br />

F<br />

I<br />

J


Final Stellation of the icosahedron<br />

Fold the dotted lines forwards<br />

Fold the other lines backwards<br />

F<br />

A<br />

E<br />

B<br />

J<br />

K


Final Stellation of the icosahedron<br />

Fold the dotted lines forwards<br />

Fold the other lines backwards<br />

G<br />

B<br />

K<br />

C<br />

L<br />

H


Final Stellation of the icosahedron<br />

Fold the dotted lines forwards<br />

Fold the other lines backwards<br />

H<br />

C<br />

G<br />

D<br />

L<br />

I


Final Stellation of the icosahedron<br />

Fold the dotted lines forwards<br />

Fold the other lines backwards<br />

I<br />

D<br />

H<br />

E<br />

L<br />

J


Final Stellation of the icosahedron<br />

Fold the dotted lines forwards<br />

Fold the other lines backwards<br />

J<br />

E<br />

I<br />

F<br />

L<br />

K


Final Stellation of the icosahedron<br />

Fold the dotted lines forwards<br />

Fold the other lines backwards<br />

K<br />

F<br />

J<br />

B<br />

L<br />

G


Final Stellation of the icosahedron<br />

Fold the dotted lines forwards<br />

Fold the other lines backwards<br />

L<br />

G<br />

K<br />

H<br />

J<br />

I


Triangular prisms


Pentagonal Prism


Pentagonal Antiprism


Octagonal Prism


Octagonal Antiprism


Pentagrammic Prism<br />

Fold the dotted lines forwards<br />

Fold the other lines backwards


Pentagrammic Antiprism<br />

Fold the dotted lines forwards<br />

Fold the other lines backwards


Hexagrammic Prism<br />

Fold the dotted lines forwards<br />

Fold the other lines backwards


Hexagramic Antiprism<br />

Fold the dotted lines forwards<br />

Fold the other lines backwards


Twisted rectangular prism (45 degrees)


Twisted rectangular prism (90 degrees)


Twisted rectangular prism (+ 45 -45 degrees)


Kaleidocyclus


Caleidocyclus 8


Caleidocyclus 10


Cylinder


Tapered Cylinder<br />

l<br />

n<br />

x<br />

l =<br />

r<br />

2<br />

+ h<br />

2<br />

c = 2<br />

r1<br />

x = 360.2.<br />

. l / c<br />

d = c . n / l<br />

r1<br />

r2<br />

r1 = radius<br />

r2 = radius<br />

c = circumference of circle 1<br />

d = circumference of circle 2<br />

x =angel of the part of the large circle<br />

l = radius of the large circle<br />

h = height of the cone<br />

i = heigt of the tapered cylinder<br />

= pi = 3.1415


Cone<br />

l<br />

x<br />

l =<br />

r<br />

2<br />

+ h<br />

2<br />

c = 2<br />

r<br />

x = 360.2.<br />

. l / c<br />

r<br />

r = radius<br />

c = circumference of the circle<br />

x =angel of the part of the large circle<br />

l = radius of the large circle<br />

h = height of the cone<br />

= pi = 3.1415


Asymetric Cone


Square Cone


Square Cone


Paper Colour 1/ papier kleur1<br />

noordelijke, oostelijke muur huis en de bodem<br />

north, east wall of the house and the floor


Paper Colour 1/ papier kleur1<br />

dakkapel<br />

dormer-window<br />

zuidelijke en westelijke muur huis<br />

south and west wall house


<strong>paper</strong> colour 2 / papier kleur 2<br />

(uitsnijden / cut-out)<br />

onderkantdak plus twee zijden<br />

two sides of the roof<br />

place<br />

dormerwindow


onderkant dak/<br />

bottom roof<br />

fits around walls<br />

don't glue roof on the<br />

walls<br />

Twee zijden dak<br />

Two sides of the roof<br />

<strong>paper</strong> colour 2 / papier kleur 2


Paper Colour 1/ papier kleur1<br />

Paper Colour 1/ papier kleur1<br />

dakkapel<br />

dormer-window<br />

zuidelijke en westelijke muur huis<br />

south and west wall house<br />

dakkapel<br />

dormer-window<br />

zuidelijke en westelijke muur huis<br />

south and west wall house<br />

Paper Colour 1/ papier kleur1<br />

noordelijke, oostelijke muur huis en de bodem<br />

north, east wall of the house and the floor<br />

Paper Colour 1/ papier kleur1<br />

noordelijke, oostelijke muur huis en de bodem<br />

north, east wall of the house and the floor<br />

Paper Colour 1/ papier kleur1<br />

Paper Colour 1/ papier kleur1<br />

dakkapel<br />

dormer-window<br />

zuidelijke en westelijke muur huis<br />

south and west wall house<br />

noordelijke, oostelijke muur huis en de bodem<br />

north, east wall of the house and the floor<br />

Paper Colour 1/ papier kleur1<br />

Paper Colour 1/ papier kleur1<br />

dakkapel<br />

dormer-window<br />

zuidelijke en westelijke muur huis<br />

south and west wall house<br />

noordelijke, oostelijke muur huis en de bodem<br />

north, east wall of the house and the floor


onderkantdak plus twee zijden<br />

two sides of the roof<br />

onderkantdak plus twee zijden<br />

two sides of the roof<br />

place<br />

dormerwindow<br />

window<br />

place<br />

dormerwindow<br />

<strong>paper</strong> colour 2 / papier kleur 2<br />

(uitsnijden / cut-out)<br />

<strong>paper</strong> colour 2 / papier kleur 2<br />

(uitsnijden / cut-out)<br />

Twee zijden dak<br />

Two sides of the roof<br />

<strong>paper</strong> colour 2 / papier kleur 2<br />

onderkant dak/<br />

bottom roof<br />

fits around walls<br />

don't glue roof on the<br />

walls<br />

Twee zijden dak<br />

Two sides of the roof<br />

<strong>paper</strong> colour 2 / papier kleur 2<br />

onderkant dak/<br />

bottom roof<br />

fits around walls<br />

don't glue roof on the<br />

walls<br />

<strong>paper</strong> colour 2 / papier kleur 2<br />

onderkant dak/<br />

bottom roof<br />

fits around walls<br />

don't glue roof on the<br />

walls<br />

(uitsnijden / cut-out)<br />

onderkantdak plus twee zijden<br />

two sides of the roof<br />

Twee zijden dak<br />

Two sides of the roof<br />

<strong>paper</strong> colour 2 / papier kleur 2<br />

<strong>paper</strong> colour 2 / papier kleur 2<br />

onderkant dak/<br />

bottom roof<br />

fits around walls<br />

don't glue roof on the<br />

walls<br />

(uitsnijden / cut-out)<br />

onderkantdak plus twee zijden<br />

two sides of the roof<br />

place<br />

place<br />

dormerwindow<br />

dormer-<br />

Twee zijden dak<br />

Two sides of the roof<br />

<strong>paper</strong> colour 2 / papier kleur 2


Globe


1<br />

3<br />

2<br />

1<br />

2<br />

3<br />

1<br />

3<br />

2<br />

1<br />

2<br />

3<br />

1<br />

3<br />

2<br />

1<br />

2<br />

3<br />

1<br />

3<br />

2<br />

1<br />

2<br />

3<br />

1<br />

3<br />

2<br />

1<br />

2<br />

3<br />

1<br />

3<br />

2<br />

1<br />

2<br />

3<br />

1<br />

3<br />

2<br />

1<br />

2<br />

3<br />

1<br />

3<br />

2<br />

1<br />

2<br />

3


Large Chevaux-de-frise<br />

The other two parts are on the next two pages<br />

3<br />

1 1


1<br />

2 2


3<br />

2 2

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